Entanglement entropy (EE) is a significant non-local quantity which measures the quantum entanglement between subsystem \(A\)  and its complement \(\bar{A}\) . It has been shown that the EE in the QFTs contains short-distance divergence which satisfies an area law and thus the EE is a scheme-dependent quantity [1]}, [2]}. Although the EE has simple definition in the QFT but it is very difficult to compute this quantity using QFT techniques. Fortunately, the gauge/gravity duality has made this problem easier and the EE has a simple holographic dual. For a spatial region \(A\)  in the boundary field theory, the EE of \(A\)  corresponds to the area of minimal surface, called Ryu-Takayanagi surface extended in the bulk whose boundary coincides with the boundary of \(A\) , known as RT prescription [3]}, [4]}. Using this prescription, many studies have been done in the literature to better understand the EE, for example, see [5]}, [6]}, [7]}, [8]}, [9]}, [10]}, [11]}, [12]}, [13]}, [14]}.
